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• W4385491323 endingPage "129102" @default.
• W4385491323 startingPage "129102" @default.
• W4385491323 abstract "We present a finite-size scaling theory of the asynchronous susceptible–infected–removed model on scale-free networks, which models epidemic outbreaks and gives a non-vanishing critical threshold. The susceptible–infected–removed model can be mapped in a bond percolation process, as stressed by P. Grassberger, allowing us to compare the critical behavior of site and bond universality classes on networks. We employ a droplet heterogeneous mean-field theory, adding the effect of an external field defined as the initial number of infected individuals. One can choose the external field scaling as N−1, where N is the number of network nodes, and compare theoretical results with simulations on the uncorrelated model and Barabasi–Albert networks. The system presents a percolating phase transition where the critical behavior obeys the mean-field universality class, as we show theoretically and by extensive simulations." @default.
• W4385491323 created "2023-08-03" @default.
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• W4385491323 date "2023-09-01" @default.
• W4385491323 modified "2023-10-02" @default.
• W4385491323 title "Droplet finite-size scaling theory of asynchronous SIR model on quenched scale-free networks" @default.
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• W4385491323 doi "https://doi.org/10.1016/j.physa.2023.129102" @default.
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